Factoring and the Distributive Property

Write the expression as a product of two expressions. Factor.

3x+30

• 3(x +20)

• 3(x + 27)

• 3(x+30)

• 3(x + 10)

Use the distributive property to simplify the expression

-2(6n + 3)

• -12n + 3

• -12n - 6

• -12n - 2

• -12n - 3

Write the expression as a product of two expressions. Factor.

• 12(x + 8)

• 4(8x + 4)

• 4(3x +8)

• 4(3x + 2)

Apply the distributive property to write an equivalent expression in factored form: 12s + 18r

• 2(9s + 6r)

• 6(2s + 3r)

• 3(6s + 4r)

• 6(3s + 2r)

Write the expression as a product of two expressions. Factor.

• 2(x + 4)

• 2(x+2)

• 2(x -2)

• 2(x+6)

Simplify the expression:
6(x - 3 + 5y)

• 6x + 18 - 30y

• 6x 18 30y

• 6x + 18 + 30y

• 6x - 18 + 30y

Divide the tiles into equal groups

• 2(3x + 10)

• 3(2x + 7)

• 6(x + 4)

• 6(x + 3)

Factor 3x+27

• 3(x+3)

• 9(3x+9)

• 3(x-3)

• 3(x+9)

Factor 6x+20

• 2(x+10)

• 6(x+14)

• 2(x-5)

• 2(3x+10)

3(2c - 5)

• 6c - 15

• 6c + 15

• 6c + 15

• -6c - 15